Find the product. Simplify your answer. -4(2j^2 + 8) ______

Identify and Distribute: Identify the expression and use the distributive property to multiply -4 with each term inside the parentheses. -4(2j^2 + 8) = -4 * 2j^2 + -4 * 8Simplify 2j^2: Simplify -4 * 2j^2. -4 * 2j^2 = -8j^2Simplify 8: Simplify -4 * 8. -4 * 8 = -32Combine for Final Answer: Combine the simplified terms to get the final answer. -8j^2 - 32

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Find the product. Simplify your answer. $\newline$ $-4(2j^2 + 8)$

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Q. Find the product. Simplify your answer.

\newline

-4(2j^2 + 8)

Identify and Distribute: Identify the expression and use the distributive property to multiply $-4$ with each term inside the parentheses. $\newline$ $-4(2j^2 + 8) = -4 \times 2j^2 + -4 \times 8$
Simplify $2j^2$ : Simplify $-4 \times 2j^2.$ $-4 \times 2j^2 = -8j^2$
Simplify $8$ : Simplify $-4 \times 8$ . $\newline$ $-4 \times 8 = -32$
Combine for Final Answer: Combine the simplified terms to get the final answer. $-8j^2 - 32$